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Universal Constraints on Relaxation Times for d-Level GKLS Master Equations

机译:d级GKLS主方程的弛豫时间的通用约束

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摘要

In 1976, Gorini, Kossakowski, Sudarshan and Lindblad independently discovered a general form of master equations for an open quantum Markovian dynamics. In honor of all the authors, the equation is nowadays called the GKLS master equation. In this paper, we show universal constraints on the relaxation times valid for any d-level GKLS master equations, which is a generalization of the well-known constraints for 2-level systems. Specifically, we show that any relaxation rate, the inverse-relaxation time, is not greater than half of the sum of all relaxation rates. Since the relaxation times are measurable in experiments, our constraints provide a direct experimental test for the validity of the GKLS master equations, and hence for the conditions of the complete positivity and Markovianity.
机译:1976年,高里尼(Gorini),科萨科夫斯基(Kossakowski),苏达山(Sudarshan)和林德布拉德(Lindblad)独立发现了开放量子马尔可夫动力学主方程的一般形式。为了纪念所有作者,现在该方程式称为GKLS主方程式。在本文中,我们显示了对任何d级GKLS主方程有效的弛豫时间的通用约束,这是对2级系统众所周知的约束的概括。具体来说,我们表明,任何松弛率(反松弛时间)都不大于所有松弛率总和的一半。由于弛豫时间在实验中是可测量的,因此我们的约束条件为GKLS主方程的有效性以及完全正性和马尔可夫性的条件提供了直接的实验测试。

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